Multiple Linear Regression - Estimated Regression Equation

werkloosheid[t] = + 546.777777777778 + 10.4222222222222X[t] + e[t]

Multiple Linear Regression - Ordinary Least Squares
Variable	Parameter	S.D.	T-STAT H0: parameter = 0	2-tail p-value	1-tail p-value
(Intercept)	546.777777777778	6.125578	89.2614	0	0
X	10.4222222222222	9.568458	1.0892	0.280483	0.140241

Multiple Linear Regression - Regression Statistics
Multiple R	0.140400649383238
R-squared	0.0197123423472349
Adjusted R-squared	0.00309729730227293
F-TEST (value)	1.18641522149902
F-TEST (DF numerator)	1
F-TEST (DF denominator)	59
p-value	0.280482906615092
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation	36.7534668541673
Sum Squared Residuals	79698.2222222222

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or Index	Actuals	Interpolation Forecast	Residuals Prediction Error
1	595	546.777777777778	48.2222222222221
2	597	546.777777777778	50.2222222222222
3	593	546.777777777778	46.2222222222222
4	590	546.777777777778	43.2222222222222
5	580	546.777777777778	33.2222222222222
6	574	546.777777777778	27.2222222222222
7	573	546.777777777778	26.2222222222222
8	573	546.777777777778	26.2222222222222
9	620	546.777777777778	73.2222222222222
10	626	546.777777777778	79.2222222222222
11	620	546.777777777778	73.2222222222222
12	588	546.777777777778	41.2222222222222
13	566	546.777777777778	19.2222222222222
14	557	546.777777777778	10.2222222222222
15	561	546.777777777778	14.2222222222222
16	549	546.777777777778	2.22222222222223
17	532	546.777777777778	-14.7777777777778
18	526	546.777777777778	-20.7777777777778
19	511	546.777777777778	-35.7777777777778
20	499	546.777777777778	-47.7777777777778
21	555	546.777777777778	8.22222222222223
22	565	546.777777777778	18.2222222222222
23	542	546.777777777778	-4.77777777777777
24	527	546.777777777778	-19.7777777777778
25	510	546.777777777778	-36.7777777777778
26	514	546.777777777778	-32.7777777777778
27	517	546.777777777778	-29.7777777777778
28	508	546.777777777778	-38.7777777777778
29	493	546.777777777778	-53.7777777777778
30	490	546.777777777778	-56.7777777777778
31	469	546.777777777778	-77.7777777777778
32	478	546.777777777778	-68.7777777777778
33	528	546.777777777778	-18.7777777777778
34	534	546.777777777778	-12.7777777777778
35	518	546.777777777778	-28.7777777777778
36	506	546.777777777778	-40.7777777777778
37	502	557.2	-55.2
38	516	557.2	-41.2
39	528	557.2	-29.2
40	533	557.2	-24.2
41	536	557.2	-21.2
42	537	557.2	-20.2
43	524	557.2	-33.2
44	536	557.2	-21.2
45	587	557.2	29.8
46	597	557.2	39.8
47	581	557.2	23.8
48	564	557.2	6.8
49	558	557.2	0.8
50	575	557.2	17.8
51	580	557.2	22.8
52	575	557.2	17.8
53	563	557.2	5.8
54	552	557.2	-5.2
55	537	557.2	-20.2
56	545	557.2	-12.2
57	601	557.2	43.8
58	604	557.2	46.8
59	586	557.2	28.8
60	564	557.2	6.8
61	549	557.2	-8.2

Goldfeld-Quandt test for Heteroskedasticity
p-values	Alternative Hypothesis
breakpoint index	greater	2-sided	less
5	0.0136572279319022	0.0273144558638044	0.986342772068098
6	0.0126785013486781	0.0253570026973562	0.987321498651322
7	0.00784033686634269	0.0156806737326854	0.992159663133657
8	0.00402543190492543	0.00805086380985085	0.995974568095075
9	0.0258825655637577	0.0517651311275153	0.974117434436242
10	0.0868950674204658	0.173790134840932	0.913104932579534
11	0.149300716423715	0.29860143284743	0.850699283576285
12	0.131622058984033	0.263244117968067	0.868377941015967
13	0.163733656602231	0.327467313204461	0.83626634339777
14	0.231453874794798	0.462907749589596	0.768546125205202
15	0.271657700013777	0.543315400027553	0.728342299986223
16	0.362985129556974	0.725970259113948	0.637014870443026
17	0.541628787219132	0.916742425561736	0.458371212780868
18	0.687949076737073	0.624101846525853	0.312050923262927
19	0.836007108085927	0.327985783828146	0.163992891914073
20	0.931847655793392	0.136304688413216	0.0681523442066082
21	0.929506080114684	0.140987839770631	0.0704939198853155
22	0.942008365642593	0.115983268714815	0.0579916343574073
23	0.94382555073814	0.112348898523719	0.0561744492618594
24	0.947584656735592	0.104830686528817	0.0524153432644084
25	0.958521636739744	0.0829567265205111	0.0414783632602556
26	0.961601028190452	0.0767979436190965	0.0383989718095483
27	0.96117976250854	0.0776404749829194	0.0388202374914597
28	0.962645671132584	0.0747086577348317	0.0373543288674158
29	0.970571583586815	0.0588568328263703	0.0294284164131852
30	0.976342637653843	0.0473147246923137	0.0236573623461569
31	0.990710617848655	0.0185787643026905	0.00928938215134523
32	0.99519916226126	0.00960167547747934	0.00480083773873967
33	0.992248582492178	0.0155028350156439	0.00775141750782196
34	0.988522884118354	0.0229542317632916	0.0114771158816458
35	0.983101151694214	0.0337976966115726	0.0168988483057863
36	0.976701873856062	0.0465962522878754	0.0232981261439377
37	0.98706156837018	0.0258768632596413	0.0129384316298206
38	0.990304182715606	0.0193916345687879	0.00969581728439397
39	0.990301509823666	0.0193969803526686	0.0096984901763343
40	0.98939768289111	0.0212046342177812	0.0106023171088906
41	0.98800398402577	0.0239920319484592	0.0119960159742296
42	0.986761593515414	0.0264768129691718	0.0132384064845859
43	0.99282250747909	0.0143549850418213	0.00717749252091063
44	0.9944136288535	0.0111727422929994	0.00558637114649971
45	0.992958663968556	0.0140826720628882	0.00704133603144411
46	0.994072477807219	0.0118550443855623	0.00592752219278114
47	0.990297475316816	0.0194050493663677	0.00970252468318386
48	0.98121400795521	0.0375719840895796	0.0187859920447898
49	0.966935431317926	0.0661291373641472	0.0330645686820736
50	0.942219174429012	0.115561651141976	0.0577808255709878
51	0.908493188766796	0.183013622466408	0.0915068112332042
52	0.851412802852864	0.297174394294271	0.148587197147136
53	0.762342006250743	0.475315987498515	0.237657993749257
54	0.667295807105923	0.665408385788154	0.332704192894077
55	0.66577504787952	0.668449904240959	0.33422495212048
56	0.649153372358758	0.701693255282485	0.350846627641242

Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description	# significant tests	% significant tests	OK/NOK
1% type I error level	2	0.0384615384615385	NOK
5% type I error level	23	0.442307692307692	NOK
10% type I error level	30	0.576923076923077	NOK